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I'm stumped, whats the missing number (1 Viewer)

Bill Griffith

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Find the missing number in the following sequence.

This problem was given on a 4rth grade math test.

1,5,10,15,25,50,?

I haven't been able to figure it out yet. Not only do you have to say the number but you have to say how you got it.
 

Lee L

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Oct 26, 2000
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That is a tough one. At first glance I thought 75 since for all the numbers in the series except the first a+b=c, b+c=d... 5+10+15, 10+15=25, 15+25=50, 25+50=75? but that darn 1 in there has me stumped. We should just eliminate that from consideration sice it doesn't fit the theory. ;)
 

TimDoss

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Jun 10, 1999
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Taken from fourth grade test...

2.4 Understand the concept of percent(1%, 5%, 10%, 15%, 25%, 50%, 100%)

coincidence?
 

MickeS

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So there is no logic, just a random set of numbers that was put down as an example of percentage numbers? That makes more sense... not. :)

/Mike
 

MarkHastings

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At first glance I thought 75 since for all the numbers in the series except the first a+b=c, b+c=d... 5+10+15, 10+15=25, 15+25=50, 25+50=75? but that darn 1 in there has me stumped. We should just eliminate that from consideration sice it doesn't fit the theory.
15+25=50???? :D it actually equals 40.
EDIT - I see Brian already pointed that out...

I want to say it has something to do with currency (i.e. Penny, Nickel, Dime, etc.), but I doubt it.
 

Bill Griffith

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Jan 8, 2002
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Houston fourth grade class, the test was given yesterday.

If the 50 is changed to a 40 it works out nicely at 65. So that was my guess, I think the teacher goofed.

I have a whole room of engineers trying to figure this thing out and no luck yet. We're gonna feel awfully stupid if there is an actual answer to this one.
 

Ricky Hustle

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May 29, 2000
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The answer is 100, although I'm surprised that question was aimed at 4th graders. My chart is way too sloppy and big to translate onto this page, but eventually patterns emerge when you relate all the numbers together. :)
 

BrianW

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Artur, if your solution were correct, then subsequent numbers would be odd (and incremented by 2) forevermore. It may still be the correct solution, but without a second precedent for treatment of odd numbers, the problem amounts to a despicable fake-out since it suddenly changes the rules on the fourth number.

So I believe that something more consistent must be involved here.
 

TimDoss

Second Unit
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Jun 10, 1999
Messages
298
ken is correct.there are six letters in twelve, three letters in six, five letters in three, and four letters in five
 

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